"úÁÐÉÓËÉ ÎÁÕÞÎÙÈ ÓÅÍÉÎÁÒÏ× ðïíé"

• çÏÌÕÚÉÎÁ å. ç. ï ÍÎÏÖÅÓÔ×Å ÚÎÁÞÅÎÉÊ ÓÉÓÔÅÍÙ $\{c_2,c_3,f(z_1),\break f'(z_1)\}$ × ËÌÁÓÓÅ ÔÉÐÉÞÎÏ ×ÅÝÅÓÔ×ÅÎÎÙÈ ÆÕÎËÃÉÊ. ....... 5áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• äÅÍØÑÎÏ×ÉÞ à. ë. ÷ÌÏÖÅÎÎÏÓÔØ ÐÒÏÓÔÒÁÎÓÔ× É ×ÜÊ×ÌÅÔÙ ÎÁ ÍÎÏÇÏÏÂÒÁÚÉÉ ....... 15áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• éËÒÁÍÏ× è. ä. ï ÄÏÓÔÁÔÏÞÎÙÈ ÕÓÌÏ×ÉÑÈ ÄÌÑ ÓÕÝÅÓÔ×Ï×ÁÎÉÑ ÕÎÉÔÁÒÎÏÊ ËÏÎÇÒÕÜÎÃÉÉ, ÐÒÅÏÂÒÁÚÕÀÝÅÊ ÚÁÄÁÎÎÕÀ ËÏÍÐÌÅËÓÎÕÀ ÍÁÔÒÉÃÕ × ×ÅÝÅÓÔ×ÅÎÎÕÀ ....... 38áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• éËÒÁÍÏ× è. ä. ï ÌÁÔÅÎÔÎÏ-×ÅÝÅÓÔ×ÅÎÎÙÈ ÍÁÔÒÉÃÁÈ É ÂÌÏÞÎÙÈ Ë×ÁÔÅÒÎÉÏÎÁÈ ....... 47áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• éËÒÁÍÏ× è. ä. õÎÉÔÁÒÎÏÅ ÐÏÄÏÂÉÅ ÐÏÜÌÅÍÅÎÔÎÏ ÓÏÐÒÑÖÅÎÎÙÈ ÍÁÔÒÉÃ É ÕÎÉÔÁÒÎÁÑ ÄÅËÏÍÐÌÅËÓÉÆÉËÁÃÉÑ ....... 55áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• éËÒÁÍÏ× è. ä., þÕÇÕÎÏ× ÷. î. ï ÓÏÐÒÑÖÅÎÎÏ-ÎÏÒÍÁÌØÎÙÈ (T+H)-ÃÉÒËÕÌÑÎÔÁÈ É ËÏÓÙÈ ÃÉÒËÕÌÑÎÔÁÈ. ....... 60áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• éËÒÁÍÏ× è. ä., þÕÇÕÎÏ× ÷. î. ï ÏÄÎÏÊ ÈÁÒÁËÔÅÒÉÚÁÃÉÉ ÔÅÐÌÉÃÅ×ÙÈ É ÇÁÎËÅÌÅ×ÙÈ ÃÉÒËÕÌÑÎÔÏ× ....... 71áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÏÌÏÔÉÌÉÎÁ ì. à. îÅÒÁ×ÅÎÓÔ×Á ÄÌÑ ËÒÁÊÎÉÈ ÓÏÂÓÔ×ÅÎÎÙÈ ÚÎÁÞÅÎÉÊ ÂÌÏÞÎÙÈ ÜÒÍÉÔÏ×ÙÈ ÍÁÔÒÉÃ Ó ÐÒÉÌÏÖÅÎÉÑÍÉ Ë ÓÐÅËÔÒÁÌØÎÏÊ ÔÅÏÒÉÉ ÇÒÁÆÏ× ....... 82áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÏÌÏÔÉÌÉÎÁ ì. à. ï ÄÅÔÅÒÍÉÎÁÎÔÎÙÈ ÕÓÌÏ×ÉÑÈ ÄÉÁÇÏÎÁÌØÎÏÇÏ ÐÒÅÏÂÌÁÄÁÎÉÑ ....... 104áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÏÌÏÔÉÌÉÎÁ ì. à. ôÅÏÒÅÍÁ ïÓÔÒÏ×ÓËÏÇÏ Ï ËÒÕÇÁÈ É ÎÉÖÎÉÅ ÏÃÅÎËÉ ÄÌÑ ÎÁÉÍÅÎØÛÉÈ ÓÏÂÓÔ×ÅÎÎÙÈ É ÓÉÎÇÕÌÑÒÎÙÈ ÚÎÁÞÅÎÉÊ ....... 125áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÕÂÌÁÎÏ×ÓËÁÑ ÷. î., èÁÚÁÎÏ× ÷. â. ë ÒÅÛÅÎÉÀ ÚÁÄÁÞ ÁÌÇÅÂÒÙ ÄÌÑ Ä×ÕÈÐÁÒÁÍÅÔÒÉÞÅÓËÉÈ ÍÁÔÒÉÃ. 7 ....... 141áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÕÂÌÁÎÏ×ÓËÁÑ ÷. î. ë ÒÅÛÅÎÉÀ ÚÁÄÁÞ ÁÌÇÅÂÒÙ ÄÌÑ Ä×ÕÈÐÁÒÁÍÅÔÒÉÞÅÓËÉÈ ÍÁÔÒÉÃ. 8 ....... 150áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÕÂÌÁÎÏ×ÓËÁÑ ÷. î. ë ÒÅÛÅÎÉÀ ÓÐÅËÔÒÁÌØÎÙÈ ÚÁÄÁÞ ÄÌÑ $q$-ÐÁÒÁÍÅÔÒÉÞÅÓËÉÈ ÐÏÌÉÎÏÍÉÁÌØÎÙÈ ÍÁÔÒÉà ....... 168áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• òÅÆÅÒÁÔÙ ....... 184(.pdf)

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Contents 
• Goluzina E. G. On the region of values of the system $\{c_2$, $Ó_3$, $f(z_1),f'(z_1)\}$ in the class of typically real finctions ....... 5
• Demjanovich Yu. K. Embedded spaces and wavelets on a manifold ....... 15
• Ikramov Kh. D. On sufficient conditions for the existence of a unitary congruence transformation of a given complex matrix into a real one ....... 38
• Ikramov Kh. D. On latently real matrices and block quaternions ....... 47
• Ikramov Kh. D. Unitary similarity of entrywise conjugate matrices and unitary decomplexification ....... 55
• Ikramov Kh. D., Chugunov V. N. On conjugate-normal (T+H)-circulants and skew-circulants ....... 60
• Ikramov Kh. D., Chugunov V. N. A characterization of Toeplitz and Hankel circulants ....... 71
• Kolotilina L. Yu. Inequalities for the extreme eigenvalues of block-partitioned Hermitian matrices with applications to spectral graph theory ....... 82
• Kolotilina L. Yu. On determinantal diagonal dominance conditions ....... 104
• Kolotilina L. Yu. On Ostrowski's disk theorem and lower bounds for the smallest eigenvalues and singular values ....... 125
• Kublanovskaya V. N., Khazanov V. B. To solving problems of algebra for two-parameter matrices. 7. ....... 141
• Kublanovskaya V. N. To solving problems of algebra for two-parameter matrices. 8 ....... 150
• Kublanovskaya V. N. To solving spectral problems for $q$-parameter polynomial matrices ....... 168
• Reviews ....... 184

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• Paging 188 pp.

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